Daniel C. Alexander + 1 other

ISBN: 9781285195698

Textbook Problem

In Exercises 34 to 36, provide paragraph proofs.

Given: ▱ R S T V with V W ¯ ≅ V T ¯

Prove: A R S T V = ( R S ) 2

To determine

To prove:

ARSTV=(RS)2 if ⏥RSTV with RW¯≅VT¯

⏥RSTV with RW¯≅VT¯

Let RS is the length of the base of the parallelogram RSTV.

(i.e.) b=(RS)

Where, RS¯⊥VW¯ and RS¯||VT¯

(i.e.) RS¯=VT¯

VW¯ is the height of the parallelogram.

The area of ▱RSTV(A)=bh unit2

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Given:	▱ R S T V with V W ¯ ≅ V T ¯
Prove:	A R S T V = ( R S ) 2

MathGeometryElementary Geometry for College Students6th Edition

Elementary Geometry for College St...

Solutions

Elementary Geometry for College St...

In Exercises 34 to 36, provide paragraph proofs. Given: ▱ R S T V with V W ¯ ≅ V T ¯ Prove: A R S T V = ( R S ) 2

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Math
Geometry Elementary Geometry for College Students 6th Edition

In Exercises 34 to 36, provide paragraph proofs.

Given: ▱ R S T V with V W ¯ ≅ V T ¯

Prove: A R S T V = ( R S ) 2